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Small Mersenne Prime Factors
Prime numbers of the form Mp= 2p − 1 are called Mersenne primes. For Mp to be prime, p must also be prime.
Any factor q of a Mersenne number 2p − 1 must be of the form 2kp + 1, where integer k ≥ 0. Furthermore, q must be 1 or 7 mod 8.
Exponent Prime Factor Dig. Year
4147705449724886232698312 ~2015
414866723518297334470311 ~2014
414891678718297833574311 ~2014
414895511398297910227911 ~2014
4149780365358096925114312 ~2016
4149924215933199393727312 ~2015
4149945605933199564847312 ~2015
4149970702124899824212712 ~2015
415011950638300239012711 ~2014
415013061838300261236711 ~2014
4150162476766402599627312 ~2016
4150489716774708814900712 ~2016
415087731238301754624711 ~2014
4151118892124906713352712 ~2015
4151336359724908018158312 ~2015
4151431033724908586202312 ~2015
415153013638303060272711 ~2014
4151606005733212848045712 ~2015
415160690998303213819911 ~2014
4151707213724910243282312 ~2015
415199116798303982335911 ~2014
4152025643324912153859912 ~2015
415204812838304096256711 ~2014
4152115570124912693420712 ~2015
415236803398304736067911 ~2014
Exponent Prime Factor Dig. Year
4152618852766441901643312 ~2016
415269072238305381444711 ~2014
415328103598306562071911 ~2014
4153364850124920189100712 ~2015
415349620438306992408711 ~2014
415351017598307020351911 ~2014
4153653048766458448779312 ~2016
415386059038307721180711 ~2014
415386280318307725606311 ~2014
4153975615733231804925712 ~2015
4154108017724924648106312 ~2015
4154191841324925151047912 ~2015
415424349118308486982311 ~2014
415475699638309513992711 ~2014
415486378438309727568711 ~2014
415489017838309780356711 ~2014
415520540398310410807911 ~2014
415522974118310459482311 ~2014
415553168398311063367911 ~2014
415614757318312295146311 ~2014
415627981918312559638311 ~2014
415628922238312578444711 ~2014
415636587118312731742311 ~2014
415648191238312963824711 ~2014
415651815718313036314311 ~2014
Exponent Prime Factor Dig. Year
415681140118313622802311 ~2014
415686072598313721451911 ~2014
415695862318313917246311 ~2014
415725446038314508920711 ~2014
415751052238315021044711 ~2014
415822242598316444851911 ~2014
4158800332133270402656912 ~2015
415880290198317605803911 ~2014
415914486838318289736711 ~2014
415916643118318332862311 ~2014
4159186951133273495608912 ~2015
415945026718318900534311 ~2014
415960293118319205862311 ~2014
415960953238319219064711 ~2014
415996113598319922271911 ~2014
416046716518320934330311 ~2014
416050567198321011343911 ~2014
416056284118321125682311 ~2014
416076004671273...74290314 2023
416078379378379...60511914 2025
416095276438321905528711 ~2014
4160991179324965947075912 ~2015
416111434492829...54532114 2024
416112218638322244372711 ~2014
4161235949933289887599312 ~2015
Exponent Prime Factor Dig. Year
416153904838323078096711 ~2014
416171153398323423067911 ~2014
416180830438323616608711 ~2014
4161940017141619400171112 ~2016
416257450198325149003911 ~2014
416266663318325333266311 ~2014
416295852238325917044711 ~2014
416358983518327179670311 ~2014
4163921401133311371208912 ~2015
4164095756933312766055312 ~2015
416418282718328365654311 ~2014
4164336307133314690456912 ~2015
4164625321133317002568912 ~2015
4164661968741646619687112 ~2016
416471873998329437479911 ~2014
416518209718330364194311 ~2014
4165369916933322959335312 ~2015
4165489042366647824676912 ~2016
416561677798331233555911 ~2014
416578993198331579863911 ~2014
416580598438331611968711 ~2014
4165885360133327082880912 ~2015
416626258318332525166311 ~2014
4166399221324998395327912 ~2015
416663522398333270447911 ~2014
4890
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25-09-07